AbstractAmong other results, we prove that if a dual Banach space E has the weak⁎ fixed point property, then E has the weak⁎ fixed point property for commuting separable semitopological semigroups of nonexpansive mappings and study the existence of ergodic retractions for right amenable semigroups and commuting families of nonexpansive mappings. This answers an open problem of Lau and Mah (1976) [12] for commuting separable semi-topological semigroups
AbstractIn this paper we investigate when various Banach algebras associated to a locally compact gr...
For closed convex subsets D of a Banach spaces, in 2009, Tomonari Suzuki [11] proved that the fixed...
The main result of this paper is that a closed convex subset of a Banach space has the fixed point p...
AbstractAmong other results, we prove that if a dual Banach space E has the weak⁎ fixed point proper...
AbstractIn this paper we study fixed point properties for semitopological semigroup of nonexpansive ...
It has been a long-standing problem posed by the first author in a conference in Marseille in 1990 t...
In this article we use the generalized Gossez-Lami Dozo property and the Opial condition to study th...
AbstractA Banach space has the weak fixed point property if its dual space has a weak∗ sequentially ...
AbstractLetGbe a semitopological semigroup. LetCbe a closed convex subset of a uniformly convex Bana...
AbstractIn this paper, we study a fixed point and a nonlinear ergodic properties for an amenable sem...
AbstractIn recent years, there have been considerable interests in the study of when a closed convex...
AbstractIn this paper, we show that the weak nearly uniform smooth Banach spaces have the fixed poin...
Let X be a Banach space, C a weakly compact convex subset of X and T : C → C an asymptotically none...
AbstractLet S be a semitopological semigroup. Let C be a closed convex subset of a uniformly convex ...
AbstractWe first prove characterizations of common fixed points of one-parameter nonexpansive semigr...
AbstractIn this paper we investigate when various Banach algebras associated to a locally compact gr...
For closed convex subsets D of a Banach spaces, in 2009, Tomonari Suzuki [11] proved that the fixed...
The main result of this paper is that a closed convex subset of a Banach space has the fixed point p...
AbstractAmong other results, we prove that if a dual Banach space E has the weak⁎ fixed point proper...
AbstractIn this paper we study fixed point properties for semitopological semigroup of nonexpansive ...
It has been a long-standing problem posed by the first author in a conference in Marseille in 1990 t...
In this article we use the generalized Gossez-Lami Dozo property and the Opial condition to study th...
AbstractA Banach space has the weak fixed point property if its dual space has a weak∗ sequentially ...
AbstractLetGbe a semitopological semigroup. LetCbe a closed convex subset of a uniformly convex Bana...
AbstractIn this paper, we study a fixed point and a nonlinear ergodic properties for an amenable sem...
AbstractIn recent years, there have been considerable interests in the study of when a closed convex...
AbstractIn this paper, we show that the weak nearly uniform smooth Banach spaces have the fixed poin...
Let X be a Banach space, C a weakly compact convex subset of X and T : C → C an asymptotically none...
AbstractLet S be a semitopological semigroup. Let C be a closed convex subset of a uniformly convex ...
AbstractWe first prove characterizations of common fixed points of one-parameter nonexpansive semigr...
AbstractIn this paper we investigate when various Banach algebras associated to a locally compact gr...
For closed convex subsets D of a Banach spaces, in 2009, Tomonari Suzuki [11] proved that the fixed...
The main result of this paper is that a closed convex subset of a Banach space has the fixed point p...